Supplementary Material to: Realizations of a Special Class of Admittances with Strictly Lower Complexity than Canonical Forms
Michael Z. Q. Chen, Kai Wang, Zhan Shu, and Chanying Li

TL;DR
This supplementary material provides detailed proofs for a class of admittance realizations that are more efficient than canonical forms, enhancing understanding of their complexity reduction.
Contribution
It offers rigorous proofs for a special class of admittance realizations with lower complexity, advancing theoretical understanding in circuit synthesis.
Findings
Proofs of reduced complexity realizations
Validation of theoretical results
Enhanced understanding of admittance structures
Abstract
This is supplementary material to "Realizations of a special class of admittances with strictly lower complexity than canonical forms" [1], which presents the detailed proofs of some results. For more background information, refer to [2]-[22] and references therein.
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Taxonomy
TopicsNonlinear Differential Equations Analysis · Advanced Differential Equations and Dynamical Systems · Fixed Point Theorems Analysis
